Vol. 215, No. 2, 2004

Download This Article
with up-to-date links in citations
Download this article. For Screen
For Printing
Recent Issues
Vol. 243: 1  2
Vol. 242: 1  2
Vol. 241: 1  2
Vol. 240: 1  2
Vol. 239: 1  2
Vol. 238: 1  2
Vol. 237: 1  2
Vol. 236: 1  2
Online Archive
Volume:
Issue:
     
Volumes 1–176are stored at Project Euclid
The Journal
Cover Page
Editorial Board
How To
Submissions Guidelines
Submissions Page
Subscriptions
Elect. License Agreement
Test your IP address
Contacts
To Appear

Jon Wolfson

Abstract

The main theorem characterizes the Lagrangian homology classes of a compact symplectic 2n-manifold with integral symplectic form ω. An integral homology n-class α is Lagrangian (i.e., can be represented by a Lagrangian n-cycle) if and only if α [ω] = 0.

Authors
Jon Wolfson
Department of Mathematics
Michigan State University
East Lansing, MI 48824